Solve the following Matrix Logic problem. Ted, Ken, Allyson, and Janie (two married couples) each have a favorite sport. The sports are running, swimming, biking, and golfing. Determine from the following clues who likes which sport. 1. Ted hates golf: he agrees with Mark Twain that golf is nothing buy a good walk spoiled. 2. Ken can’t run around the block, and neither can his wife. 3. Each woman’s favorite sport is featured in a triathlon. 4. Allyson bought her husband a new bike for his birthday for use in his favorite sport. A - Janie is the swimmer, Ted is the

Solve the following Matrix Logic problem. Ted, Ken, Allyson, and Janie (two married couples) each have a favorite sport. The sports are running, swimming, biking, and golfing. Determine from the following clues who likes which sport. 1. Ted hates golf: he agrees with Mark Twain that golf is nothing buy a good walk spoiled. 2. Ken can’t run around the block, and neither can his wife. 3. Each woman’s favorite sport is featured in a triathlon. 4. Allyson bought her husband a new bike for his birthday for use in his favorite sport. A - Janie is the swimmer, Ted is the

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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When planning a date night, you have a choice of 2 types of restaurants: pizza (P) or barbeque (B); a choice of 3 types of movies: romantic comedy (R), action/adventure (A), or drama (D); and a choice of 3 types of post-movie activities: grabbing coffee (C), getting ice cream (I), or going for a walk (W). If you are choosing only one of each, list the sample space in regard to the dates (combinations of restaurants, movies, and post-movie activities) you could pick from.
You are using cash to pay a $20 parking ticket. In your wallet you have one $5-dollar bill, two $10-dollar bills, and three $20 dollar bills, and you draw out one bill at a time at random until you have at least $20. If you keep track of each bill as you draw it out of the wallet, how many different ways are there for you to get at least $20?
You break your piggy-bank to discover lots of pennies and nickels. You start arranging these in rows of 6 coins. a. You find yourself making rows containing an equal number of pennies and nickels. For fun, you decide to lay out every possible such row. How many coins will you need? b. How many coins would you need to make all possible rows of 6 coins (not necessarily with equal number of pennies and nickels)?
1.1 Albert, Brandon, Chuck, Darwin, and Earl all entered the primary to seek election to the city council. Albert received 2000 more votes than Brandon and 4000 less than Chuck. Earl received 2000 votes less than Darwin and 5000 votes more than Brandon. In what order did each person finish in the balloting? 1.2 Aside from setting up equations, what problem solving strategy can be applied in the problem? 2.1 Beth, Jane and Mitzi play on the basketball team. Their positions are forward, center, and guard. Beth and the guard bought a milk shake for Mitzi. Beth is not the forward. Who plays each position? 2.2 What problem solving strategy can be applied in the problem?
Packages arrive at the stockroom and are delivered on carts to offices and laboratories by student employees. The carts and packages are various sizes and shapes. The students are paid according to the carts used. There are 6 carts and the pay for their use is Product C1: $1 Product C2: $3 Product C3: $2 Product C4: $4 Product C5: $1 Product C6: $2 On a particular day, 9 packages arrive, and they can be delivered using the 6 carts as follows: C1 can be used for packages P1, P3, P4 and p7. C2 can be used for packages P2, P5, and P6, and p8. C3 can be used for packages P1, P2, P5, P6, and P7. C4 can be used for packages P3, P6, and P7 and 9. C5 can be used for packages P2, P4 and p8. C6 can be used for packages P1, P2 and P3 The stockroom manager wants the packages delivered at minimum cost. Using minimization techniques described in this unit, present a systematic procedure for finding the minimum cost solution. Use Petrik Method
Can you please help me solve without the use of technology?
Alan, Ben and Carl collect NBA cards. They exchange cards among themselves. According to the following scheme: Alan gives Ben as many cards as Ben has and Carl as many cards as Carl has. After that, Ben gives Alan and Carl as many cards as each of them has, and then Carl gives Alan and Ben as many cards as each has. If each finally has 64 cards, with how many cards does each have at the beginning?(work backwards)
A vendor specializing in outdoor gear offers customers three ways to place orders for home delivery. Customers can place orders either in the store, online, or via telephone using a catalog. Of the orders, three-quarters are made online with one-eighth each made in stores or via telephone. Of the online orders, 30% are only for clothing, 30% are only for camping supplies, and 40% are for both. For orders placed in the store, all are for clothing (to order a size that is not in stock). Among orders placed via telephone, 50% are only for clothing, 20% are only for camping supplies, and 30% are for both. Answer parts (a) and (b). (a) Organize these probabilities as a probability table. Purchase Method On-Line In Store Telephone Total Clothing 0.225 0.125 0.0625 0.4125 Purchase Camping 0.225 0.025 0.25 Both 0.3 0. 0.0375 0.3375 Total 0.75 0.125 0.125 1 (Simplify your answers. Type integers or decimals.) (b) What's the probability that the customer orders clothing, either by itself or in…
2.) Oscar went to the candy shop to buy a total of 13 pieces of chocolate and gummies. The chocolate costs $0,50 each, and the gummies costs $0.75 each. If he spent a total of $9, then how many of each type of candy did he buy? a. Define your variables and label your answer
(Devore Section 2.3 #30) A friend of mine is giving a dinner party. His current wine supply includes 8 bottles of zinfandel, 10 of merlot, and 12 of cabernet (he only drinks red wine), all from different wineries. (a) If he wants to serve 3 bottles of zinfandel and serving order is important, how many ways are there to do this? (b) If 6 bottles of wine are to be randomly selected from the 30 for serving, how many ways are there to do this? (c) If 6 bottles are randomly selected, how many ways are there to obtain two bottles of each variety? (d) If 6 bottles are randomly selected, what is the probability that this results in two bottles of each variety being chosen? (e) If 6 bottles are randomly selected, what is the probability that all of them are the same variety?
Chris (they/them) is planning a meal for a party. The meal will include an appetizer, a main course, and dessert. They have three choices for an appetizer (Artichoke, Bruschetta, or Caviar), two choices for a main course (Drumsticks or Eggplant), and three choices for dessert (Fritter, Gelato, or Hot chocolate). How many different meals are possible if Chris must serve at least one of Artichoke, Eggplant, and Hot chocolate? Explain your answer.